mlsanityData to 14 Oct 2026

Safe-EF: Error Feedback for Nonsmooth Constrained Optimization

arXiv 2505.06053 ↗First posted 9 May 2025cs.LG math.OC stat.MLcited by 6

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Abstract (arXiv)

Federated learning faces severe communication bottlenecks due to the high dimensionality of model updates. Communication compression with contractive compressors (e.g., Top-K) is often preferable in practice but can degrade performance without proper handling. Error feedback (EF) mitigates such issues but has been largely restricted for smooth, unconstrained problems, limiting its real-world applicability where non-smooth objectives and safety constraints are critical. We advance our understanding of EF in the canonical non-smooth convex setting by establishing new lower complexity bounds for first-order algorithms with contractive compression. Next, we propose Safe-EF, a novel algorithm that matches our lower bound (up to a constant) while enforcing safety constraints essential for practical applications. Extending our approach to the stochastic setting, we bridge the gap between theory and practical implementation. Extensive experiments in a reinforcement learning setup, simulating distributed humanoid robot training, validate the effectiveness of Safe-EF in ensuring safety and reducing communication complexity.

Key facts. Cited by 6 papers in the map (data through 14 Oct 2026). First posted on arXiv 9 May 2025.

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Citing papers per year: 2025: 1; 2026: 5.

6 papers.

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  2. 2024Towards Faster Decentralized Stochastic Optimization with Communication Compression
  3. 2026FedSGM: A Unified Framework for Constraint Aware, Bidirectionally Compressed, Multi-Step Federated Optimization
  4. 2024Differential error feedback for communication-efficient decentralized learning
  5. 2024LoCoDL: Communication-Efficient Distributed Learning with Local Training and Compression
  6. 2025Exchange Policy Optimization Algorithm for Semi-Infinite Safe Reinforcement Learning
  7. 2025Viability of Future Actions: Robust Safety in Reinforcement Learning via Entropy Regularization
  8. 2026Safety-Critical Contextual Control via Online Riemannian Optimization with World Models